We describe a linear representation for Abel-Grassmann groups. As a consequence, we obtain or improve many previous results. For example, we calculate the number of Abel-Grassmann groups of order 
up to isomorphism.
Linear representation of Abel-Grassmann groups
Stanovský, David
Abstract
carpathian_2017_33_2_257_263_abstractAdditional Information
| Author(s) | Stanovský, David |
|---|
Recently posted
-
On fixpoints of Higham's function
-
Conversions between generalized metric spaces and standard metric spaces with applications in fixed point theory
-
Ulam-Hyers stability and exponentially stable evolution equations in Banach spaces
-
Positive solutions for second-order differential equations o Kirchhoff type on the half-line
-
Fixed points of Osilike-Berinde-G-nonexpansive mappings in metric spaces endowed with graphs
-
Variational approach to nonlinear stochastic differential equations in Hilbert spaces
-
Existence of fixed points of weak enriched nonexpansive mappings in Banach spaces
-
Existence of common best proximity point for single and multivalued non-self mappings
-
Application of a fixed point theorem on infinite cartesian product to an infinite system of differential equations
-
Some remarks on the metrizability of some metric-like structures